Given a relative Rota-Baxter algebra \(M \xrightarrow{} A\) , in [1]} the author finds a connection between the cohomology of the relative Rota-Baxter operator \(R\)  and the cohomology of the induced dendriform algebra \((M, \prec _R, \succ _R)\)  with coefficients in the adjoint representation. We will extend this result in the context of relative Rota-Baxter algebras equipped with bimodules.
